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  • 标题:AN ANALYTICAL SOLUTION FOR THE ELECTROMAGNETIC OSCILLATIONS CAUSED BY A RECTANGULAR PULSE IN A CAVITY WITH LOSSY WALLS
  • 本地全文:下载
  • 作者:Fatih ERDEN ; Ayşe YAVUZ ERKAN ; Ahmet Arda ÇOŞAN
  • 期刊名称:Journal of Naval Science and Engineering
  • 印刷版ISSN:1304-2025
  • 出版年度:2021
  • 卷号:17
  • 期号:2
  • 页码:413-428
  • 语种:Turkish
  • 出版社:National Defense University Barbaros Naval Sciences and Engineering Institute Journal of Naval Science and Engineering
  • 摘要:The purpose of this study is analytical studying Initial-Boundary-Value Problem for the novel format of Maxwell’s equations in SI units. A modified version of the Evolutionary Approach to Electromagnetics (EAE) used herein. The problem is considered for the causal electromagnetic oscillations excited by a given external rectangular pulse signal, J (r, t) , in a hollow cavity with lossy metallic walls. The cavity volume V is finite and closed by a singly connected surface S with none of its inner angles exceeds . Physically, cavity walls are lossy (completely or partially). Graphical results are exhibited demonstrating that the electromagnetic oscillations inside the cavity with metallic surface satisfy the causality principle.
  • 关键词:Maxwell;Time-domain Electrodynamics;Cavity;Evolutionary Equations;Matrix Exponentials
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